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When employees undergo evaluation, their scores are independent and uniformly distributed between 60 and 100. A) If six employees take the evaluation, what is the probability that half of them score more than 85 and half less? B) if six employees take the evaluation, what is the probability that two score less than 80, two between 80 and 90, and two above 90? C) If the employees are tested sequentially, what is the expected number of employees who need to be tested before 3 scores are higher than 90?

When employees undergo evaluation, their scores are independent and uniformly distributed between 60 and 100. A) If six employees take the evaluation, what is the probability that half of them score more than 85 and half less? B) if six employees take the evaluation, what is the probability that two score less than 80, two between 80 and 90, and two above 90? C) If the employees are tested sequentially, what is the expected number of employees who need to be tested before 3 scores are higher than 90?

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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When employees undergo evaluation, their scores are independent and uniformly distributed between 60 and 100. A) If six employees take the evaluation, what is the probability that half of them score more than 85 and half less? B) if six employees take the evaluation, what is the probability that two score less than 80, two between 80 and 90, and two above 90? C) If the employees are tested sequentially, what is the expected number of employees who need to be tested before 3 scores are higher than 90?
Transcribed Image Text:When employees undergo evaluation, their scores are independent and uniformly distributed between 60 and 100. A) If six employees take the evaluation, what is the probability that half of them score more than 85 and half less? B) if six employees take the evaluation, what is the probability that two score less than 80, two between 80 and 90, and two above 90? C) If the employees are tested sequentially, what is the expected number of employees who need to be tested before 3 scores are higher than 90?
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